(1+4) x (2 x 3)
Using traditional shape affixes for 1000, 200, 30, and 4-sided shapes, a 1234-sided polygon might be called a Chiliadihectatriacontatetragon - chilia- referring to one-thousand, di- referring to two, hecta- referring to hundred, triaconta- referring to 30, and tetra- referring to 4. However, in practical use, it is less confusing and more universal to use the term 1234-gon.
1234*1234 = 1522756 The pattern is: 1000*1000 +200*200 +30*30 +4*4 +2*1000*200 +2*1000*30 +2*1000*4 +2*200*30 +2*200*4 +2*30*4
Yuo can make only one combination of 30 digits using 30 digits.
There can be only 1 LCM of a set of number and, in this case, it is 30.
No
In the number 1234, the digit in the tens place is 3. The tens place is the second digit from the right, which represents the number of tens in the overall value. Thus, 1234 has 3 tens, or 30.
30 times 1234 = 37020, 5 times 1234 = 6170, add thes.e and you get 43190
1,234 / 100 * 30 = 370.2
20.5667
Using traditional shape affixes for 1000, 200, 30, and 4-sided shapes, a 1234-sided polygon might be called a Chiliadihectatriacontatetragon - chilia- referring to one-thousand, di- referring to two, hecta- referring to hundred, triaconta- referring to 30, and tetra- referring to 4. However, in practical use, it is less confusing and more universal to use the term 1234-gon.
1234*1234 = 1522756 The pattern is: 1000*1000 +200*200 +30*30 +4*4 +2*1000*200 +2*1000*30 +2*1000*4 +2*200*30 +2*200*4 +2*30*4
You can get approximately 57 scoops from a quart using a #30 scoop.
Yuo can make only one combination of 30 digits using 30 digits.
(10 + 10 + 10) / 10 = 30 / 10 = 3 / 1 = 3
(1+9)x3 -8 = 22 1+9 = 10 x 3 = 30 -8 = 22
To find the number of ways to make 30 cents using only pennies, nickels, and dimes, we can use a combinatorial approach. We can represent the total amount in terms of the number of each coin type. For instance, let ( p ) be the number of pennies, ( n ) the number of nickels, and ( d ) the number of dimes, leading to the equation ( p + 5n + 10d = 30 ). By calculating the different combinations for values of ( d ) (0 to 3) and adjusting ( n ) and ( p ) accordingly, we find there are 19 distinct combinations to make 30 cents.
The only square number between 20 and 30 is 25.